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New AFSMC Method for Nonlinear System with State-dependent Uncertainty: Application to Hexapod Robot Position Control

机译:具有状态不确定性的非线性系统新的AFSMC方法:应用于六角摄藏机器人位置控制

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摘要

Conventional Adaptive Fuzzy Sliding Mode Control (AFSMC) method is extended for nonlinear affine systems with state-dependent upper bound of uncertainties. More general affine model of the system with state-dependent uncertainties is proposed where such a model is more applicable in robotics. Position control of a Stewart Manipulator (SM) is then considered as a challenging case study to experimentally verify the effectiveness of the proposed Extended AFSMC (E-AFSMC) method. The proposed method is encompassed of a fuzzy system for estimation of a nonlinear system, a robust controller for compensation of uncertainties and some appropriate adaptation laws for optimization of performance. The second Lyapunov theorem and Barbalat lemma are used to prove the closed-loop asymptotic stability. Furthermore, numerical simulations depict the robustness of the proposed controller and in particular, under the very critical situation of actuator saturation and unexpected uncertainties. The effectiveness of the proposed control method is validated through experimental results.
机译:传统的自适应模糊滑模控制(AFSMC)方法为具有不确定性的状态相关的上限的非线性仿射系统。提出了具有状态依赖性不确定性的系统的更多普遍仿射模型,其中这种模型更适用于机器人。然后将Stewart操纵器(SM)的位置控制被认为是一个具有挑战性的案例研究,以实验验证所提出的扩展AFSMC(E-AFSMC)方法的有效性。所提出的方法包括用于估计非线性系统的模糊系统,用于补偿不确定性的鲁棒控制器和用于优化性能的适当适应规律。第二个Lyapunov定理和Barbalat Lemma用于证明闭环渐近稳定性。此外,数值模拟描绘了所提出的控制器的鲁棒性,特别是在致动器饱和度和意外的不确定性的非常核心的情况下。通过实验结果验证了所提出的控制方法的有效性。

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